Titlebook: Interactive Theorem Proving; 4th International Co Sandrine Blazy,Christine Paulin-Mohring,David Pich Conference proceedings 2013 Springer-V

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Light-Weight Containers for Isabelle: Efficient, Extensible, Nestableefinement during code generation, our light-weight framework is flexible, extensible, and easy to use. To support arbitrary nesting of containers, we devise an efficient linear order on sets that can even compare complements and non-complements. Our evaluation shows that it is both efficient and usa

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Mechanising Turing Machines and Computability Theory in Isabelle/HOLs and relate them to abacus machines and recursive functions. We “tie the know” between these three computational models by formalising a universal function and obtaining from it a universal Turing machine by our verified translation from recursive functions to abacus programs and from abacus progra

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A Machine-Checked Proof of the Odd Order Theorem the . proof assistant. The formalized proof is constructive, and relies on nothing but the axioms and rules of the foundational framework implemented by .. To support the formalization, we developed a comprehensive set of reusable libraries of formalized mathematics, including results in finite gro

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circuit

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Mechanical Verification of SAT Refutations with Extended Resolutionof increasingly complex satisfiability (SAT) solver techniques, including those based on extended resolution. A common approach to assure the correctness of SAT solvers is to emit a proof of unsatisfiability when no solution is reported to exist. Contemporary proof checkers only check logical equiva

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